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A homotopy-based moving horizon estimation

机译:基于同级的移动地平线估计

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摘要

Moving horizon estimation (MHE) solves a constrained dynamic optimisation problem. Including nonlinear dynamics into an optimal estimation problem generally comes at the cost of tackling a non-convex optimisation problem. Here, a particular model formulation is proposed in order to convexify a class of nonlinear MHE problems. It delivers a linear time-varying (LTV) model that is globally equivalent to the nonlinear dynamics in a noise-free environment, hence the optimisation problem becomes convex. On the other hand, in the presence of unknown disturbances, the accuracy of the LTV model degrades and this results in a less accurate solution. For this purpose, some assumptions are imposed and a homotopy-based approach is proposed in order to transform the problem from convex to non-convex, where the sequential implementation of this technique starts with solving the convexified MHE problem. Two simulation studies validate the efficiency and optimality of the proposed approach with unknown disturbances.
机译:移动地平线估计(MHE)解决了受限制的动态优化问题。包括非线性动力学进入最佳估计问题,通常以解决非凸优化问题的成本。这里,提出了一种特定的模型配方,以吞吐一类非线性MHE问题。它提供了一种线性时变(LTV)模型,其全局相当于无噪声环境中的非线性动力学,因此优化问题变为凸起。另一方面,在存在未知干扰的情况下,LTV模型的准确性降低,这导致了较低的解决方案。为此目的,提出了一些假设,提出了一种基于同型的方法,以便将问题从凸到非凸起转换,其中该技术的顺序实现从求解凸面的MHE问题。两项仿真研究验证了拟议方法具有未知干扰的效率和最优性。

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